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stroke-width="1.1541"><use id="hj" transform="matrix(1.5012 0 0 1.5012 -149.66 -516.04)" width="744.09448" height="1052.3621" fill="#ffffff" stroke-width="1.1541" xlink:href="#hl"/><use id="hi" transform="matrix(1.5012 0 0 1.5012 -149.79 -515.97)" width="744.09448" height="1052.3621" fill="#ffffff" stroke-width="1.1541" xlink:href="#he"/><use id="hh" transform="matrix(1.5012 0 0 1.5012 -149.54 -516.03)" width="744.09448" height="1052.3621" fill="#ffffff" stroke-width="1.1541" xlink:href="#hk"/><use transform="matrix(1.4856 0 0 1.4856 -145.24 -499.74)" width="744.09448" height="1052.3621" xlink:href="#hj"/><use transform="matrix(1.4856 0 0 1.4856 -145.04 -499.68)" width="744.09448" height="1052.3621" xlink:href="#hi"/><use transform="matrix(1.4856 0 0 1.4856 -144.99 -499.98)" width="744.09448" height="1052.3621" xlink:href="#hh"/><use id="hg" transform="translate(-4.2358 -1.3033)" width="744.09448" height="1052.3621" fill="#ffffff" stroke-width="1.1541" xlink:href="#hd"/><use transform="translate(.44802 2.6881)" width="744.09448" height="1052.3621" xlink:href="#hg"/><use id="hf" transform="translate(-4.7246)" width="744.09448" height="1052.3621" fill="#ffffff" stroke-width="1.1541" xlink:href="#he"/><use transform="translate(.69239 4.1136)" width="744.09448" height="1052.3621" xlink:href="#hf"/><use transform="translate(-.73484 -1.0442)" width="744.09448" height="1052.3621" xlink:href="#hb"/></g></g></g></g></g></g></g></g><use inkscape:label="Footer" sodipodi:insensitive="true" xlink:href="#footer-template"/><g inkscape:groupmode="layer" inkscape:label="Content"><text x="20" y="122" style="fill:#000000;font-family:Liberation Serif,Times New Roman,serif;font-size:16;line-height:100%" xml:space="preserve"><tspan style="fill:#000000" sodipodi:role="line">Tutorial<tspan style="fill:#de5f3a"> | </tspan><tspan style="font-style:italic">Παρεμβολή</tspan></tspan></text><rect id="idm36" x="40" y="134" width="264" height="1e3px" style="display:none"/><text style="font-family:Liberation Sans,Arial,sans-serif;font-size:7.2;font-style:italic;line-height:150%;shape-inside:url(#idm36)">Αυτό το έγγραφο εξηγεί τη χρήση της επέκτασης παρεμβολής του Inkscape</text><rect id="idm38" x="20" y="158.32" width="300" height="1e3px" style="display:none"/><text style="fill:#000000;font-family:Liberation Sans,Arial,sans-serif;font-size:8;font-weight:bold;shape-inside:url(#idm38)">Εισαγωγή</text><rect id="idm39" x="20" y="170.87" width="300" height="1e3px" style="display:none"/><text style="font-family:Liberation Serif,Times New Roman,serif;font-size:8;line-height:133%;shape-inside:url(#idm39)">Η παρεμβολή κάνει μια <tspan style="font-style:italic">γραμμική παρεμβολή</tspan> μεταξύ δύο ή περισσότερων επιλεγμένων μονοπατιών. Βασικά σημαίνει ότι “γεμίζει τα κενά” μεταξύ μονοπατιών και τα μετασχηματίζει σύμφωνα με τον αριθμό των δοσμένων βημάτων.</text><rect id="idm41" x="20" y="209.5" width="300" height="1e3px" style="display:none"/><text style="font-family:Liberation Serif,Times New Roman,serif;font-size:8;line-height:133%;shape-inside:url(#idm41)">To use the Interpolate extension, select the paths that you wish to transform, and choose <tspan fill="#6495ED" style="font-family:Liberation Sans,Arial,sans-serif">Extensions</tspan>⇒<tspan fill="#6495ED" style="font-family:Liberation Sans,Arial,sans-serif">Generate From Path</tspan>⇒<tspan fill="#6495ED" style="font-family:Liberation Sans,Arial,sans-serif">Interpolate</tspan> from the menu.</text><rect id="idm46" x="20" y="237.54" width="300" height="1e3px" style="display:none"/><text style="font-family:Liberation Serif,Times New Roman,serif;font-size:8;line-height:133%;shape-inside:url(#idm46)">Before invoking the extension, the objects that you are going to transform need to be <tspan style="font-style:italic">paths</tspan>. This is done by selecting the object and using <tspan fill="#6495ED" style="font-family:Liberation Sans,Arial,sans-serif">Path</tspan>⇒<tspan fill="#6495ED" style="font-family:Liberation Sans,Arial,sans-serif">Object to Path</tspan> or <tspan style="font-weight:bold">Shift</tspan>+<tspan style="font-weight:bold">Ctrl</tspan>+<tspan style="font-weight:bold">C</tspan>. If your objects are not paths, the extension will do nothing.</text><rect id="idm56" x="20" y="281.71" width="300" height="1e3px" style="display:none"/><text style="fill:#000000;font-family:Liberation Sans,Arial,sans-serif;font-size:8;font-weight:bold;shape-inside:url(#idm56)">Παρεμβολή μεταξύ δύο ταυτόσημων μονοπατιών</text><rect id="idm57" x="20" y="294.38" width="300" height="1e3px" style="display:none"/><text style="font-family:Liberation Serif,Times New Roman,serif;font-size:8;line-height:133%;shape-inside:url(#idm57)">Η πιο απλή χρήση της επέκτασης παρεμβολή είναι η παρεμβολή μεταξύ δύο μονοπατιών που είναι ταυτόσημα. Όταν καλείται η επέκταση, το αποτέλεσμα είναι ότι ο χώρος μεταξύ των δύο μονοπατιών γεμίζει με διπλότυπα των αρχικών μονοπατιών. Ο αριθμός των βημάτων καθορίζει πόσα διπλότυπα τοποθετούνται.</text><rect id="idm58" x="20" y="343.64" width="300" height="1e3px" style="display:none"/><text style="font-family:Liberation Serif,Times New Roman,serif;font-size:8;line-height:133%;shape-inside:url(#idm58)">Για παράδειγμα, πάρτε τα παρακάτω δύο μονοπάτια:</text><path transform="translate(20 368.99)" d="m30.29 2.0241c10.119 0 18.266 8.1464 18.266 18.266s-8.1464 18.266-18.266 18.266-18.266-8.1464-18.266-18.266 8.1464-18.266 18.266-18.266z" style="fill:#0cf;stroke-linejoin:round;stroke-width:4.0482;stroke:#2e75ac" inkscape:connector-curvature="0"/><path transform="translate(20 368.99)" d="m255.44 2.0241c10.119 0 18.266 8.1464 18.266 18.266s-8.1464 18.266-18.266 18.266-18.266-8.1464-18.266-18.266 8.1464-18.266 18.266-18.266z" style="fill:#0cf;stroke-linejoin:round;stroke-width:4.0482;stroke:#2e75ac" inkscape:connector-curvature="0"/><rect id="idm63" x="20" y="421.57" width="300" height="1e3px" style="display:none"/><text style="font-family:Liberation Serif,Times New Roman,serif;font-size:8;line-height:133%;shape-inside:url(#idm63)">Τώρα, επιλέξτε τα δύο μονοπάτια και τρέξτε την επέκταση παρεμβολής με τις ρυθμίσεις που εμφανίζονται στην εικόνα που ακολουθεί.</text><g transform="translate(30.004 457.58)"><path d="m20.29 2.0037c10.119 0 18.266 8.1464 18.266 18.266 0 10.119-8.1464 18.266-18.266 18.266s-18.266-8.1464-18.266-18.266c0-10.119 8.1464-18.266 18.266-18.266z" style="fill:#0cf;stroke-linejoin:round;stroke-width:4.0482;stroke:#2e75ac" inkscape:connector-curvature="0" inkscape:export-filename="C:\Documents and Settings\ryan\Desktop\interpolate2.png" inkscape:export-xdpi="88.379997" inkscape:export-ydpi="88.379997"/><path d="m245.44 2.0037c10.119 0 18.266 8.1464 18.266 18.266 0 10.119-8.1464 18.266-18.266 18.266s-18.266-8.1464-18.266-18.266c0-10.119 8.1464-18.266 18.266-18.266z" style="fill:#0cf;stroke-linejoin:round;stroke-width:4.0482;stroke:#2e75ac" inkscape:connector-curvature="0" inkscape:export-filename="C:\Documents and Settings\ryan\Desktop\interpolate2.png" inkscape:export-xdpi="88.379997" inkscape:export-ydpi="88.379997"/><g transform="matrix(.52187 0 0 .52187 -12.141 -26.068)" inkscape:export-filename="C:\Documents and Settings\ryan\Desktop\interpolate2.png" inkscape:export-xdpi="88.379997" inkscape:export-ydpi="88.379997"><path d="m123.78 53.791c19.39 0 35 15.61 35 35 0 19.39-15.61 35-35 35s-35-15.61-35-35c0-19.39 15.61-35 35-35" style="fill:#0cf;stroke-linejoin:round;stroke-width:7.757;stroke:#2e75ac" inkscape:connector-curvature="0"/><path d="m185.41 53.791c19.39 0 35 15.61 35 35 0 19.39-15.61 35-35 35s-35-15.61-35-35c0-19.39 15.61-35 35-35" style="fill:#0cf;stroke-linejoin:round;stroke-width:7.757;stroke:#2e75ac" inkscape:connector-curvature="0"/><path d="m247.04 53.791c19.39 0 35 15.61 35 35 0 19.39-15.61 35-35 35s-35-15.61-35-35c0-19.39 15.61-35 35-35" style="fill:#0cf;stroke-linejoin:round;stroke-width:7.757;stroke:#2e75ac" inkscape:connector-curvature="0"/><path d="m308.67 53.791c19.39 0 35 15.61 35 35 0 19.39-15.61 35-35 35s-35-15.61-35-35c0-19.39 15.61-35 35-35" style="fill:#0cf;stroke-linejoin:round;stroke-width:7.757;stroke:#2e75ac" inkscape:connector-curvature="0"/><path d="m370.31 53.791c19.39 0 35 15.61 35 35 0 19.39-15.61 35-35 35s-35-15.61-35-35c0-19.39 15.61-35 35-35" style="fill:#0cf;stroke-linejoin:round;stroke-width:7.757;stroke:#2e75ac" inkscape:connector-curvature="0"/><path d="m431.94 53.791c19.39 0 35 15.61 35 35 0 19.39-15.61 35-35 35s-35-15.61-35-35c0-19.39 15.61-35 35-35" style="fill:#0cf;stroke-linejoin:round;stroke-width:7.757;stroke:#2e75ac" inkscape:connector-curvature="0"/></g><text x="-0.59277618" y="47.577751" style="fill:#000000;font-family:'Liberation Sans',Arial,sans-serif;font-size:6px;font-variant-caps:normal;font-variant-east-asian:normal;font-variant-ligatures:normal;font-variant-numeric:normal;line-height:1.25;stroke-width:1px" xml:space="preserve"><tspan x="-0.59277618" y="47.577751" sodipodi:role="line">Εκθέτης: 0,0</tspan><tspan x="-0.59277618" y="55.077751" sodipodi:role="line">Βήματα παρεμβολής: 6</tspan><tspan x="-0.59277618" y="62.577751" sodipodi:role="line">Μέθοδος παρεμβολής: 2</tspan><tspan x="-0.59277618" y="70.077751" sodipodi:role="line">Διπλασιασμός άκρου μονοπατιών: ασημείωτο</tspan><tspan x="-0.59277618" y="77.577751" sodipodi:role="line">Μορφοποίηση παρεμβολής: ασημείωτη</tspan></text></g><rect id="idm68" x="20" y="548.79" width="300" height="1e3px" style="display:none"/><text style="font-family:Liberation Serif,Times New Roman,serif;font-size:8;line-height:133%;shape-inside:url(#idm68)">Όπως μπορεί να ιδωθεί από το πιο πάνω αποτέλεσμα, ο χώρος μεταξύ των δύο κυκλικών μονοπατιών γέμισε με 6 (ο αριθμός των βημάτων παρεμβολής) άλλα κυκλικά μονοπάτια. Επίσης σημειώστε ότι οι επεκτάσεις ομαδοποιούν αυτά τα σχήματα μαζί.</text><rect id="idm70" x="20" y="592.82" width="300" height="1e3px" style="display:none"/><text style="fill:#000000;font-family:Liberation Sans,Arial,sans-serif;font-size:8;font-weight:bold;shape-inside:url(#idm70)">Παρεμβολή μεταξύ δύο διαφορετικών μονοπατιών</text><rect id="idm71" x="20" y="605.49" width="300" height="1e3px" style="display:none"/><text style="font-family:Liberation Serif,Times New Roman,serif;font-size:8;line-height:133%;shape-inside:url(#idm71)">Όταν γίνεται παρεμβολή σε δύο διαφορετικά μονοπάτια, το πρόγραμμα παρεμβάλει το σχήμα του μονοπατιού από το ένα στο άλλο. Το αποτέλεσμα είναι ότι παίρνετε μια σειρά μορφισμών μεταξύ των μονοπατιών, με την κανονικότητα ακόμα καθοριζόμενη από την τιμή βημάτων παρεμβολής.</text><rect id="idm72" x="20" y="654.76" width="300" height="1e3px" style="display:none"/><text style="font-family:Liberation Serif,Times New Roman,serif;font-size:8;line-height:133%;shape-inside:url(#idm72)">Για παράδειγμα, πάρτε τα παρακάτω δύο μονοπάτια:</text><path transform="translate(20 680.11)" d="m30.29 2.0241c10.119 0 18.266 8.1464 18.266 18.266s-8.1464 18.265-18.266 18.265c-10.119 0-18.266-8.1464-18.266-18.265s8.1464-18.266 18.266-18.266z" style="fill:#0cf;stroke-linejoin:round;stroke-width:4.0482;stroke:#2e75ac" inkscape:connector-curvature="0"/><path transform="translate(20 680.11)" d="m273.71 9.3303-18.266 29.225-18.266-29.225z" style="fill:#0cf;stroke-linejoin:round;stroke-width:4.0482;stroke:#2e75ac" inkscape:connector-curvature="0" sodipodi:nodetypes="cccc"/><rect id="idm77" x="20" y="732.69" width="300" height="1e3px" style="display:none"/><text style="font-family:Liberation Serif,Times New Roman,serif;font-size:8;line-height:133%;shape-inside:url(#idm77)">Τώρα, επιλέξτε τα δύο μονοπάτια και τρέξτε την επέκταση παρεμβολής. Το αποτέλεσμα θα είναι όπως αυτό:</text><g id="interpolate-f04-el.svgg2967" transform="translate(30.004 767.96)"><path id="interpolate-f04-el.svgpath2532" d="m263.71 9.755s-8.5736 13.718-13.973 22.357c-2.4815 3.9705-4.2925 6.8681-4.2925 6.8681s-4.9394-7.903-9.681-15.49c-4.3765-7.0024-8.5846-13.735-8.5846-13.735h10.167 26.364" style="fill:#0cf;stroke-linejoin:round;stroke-width:4.0482;stroke:#2e75ac" inkscape:connector-curvature="0"/><g id="interpolate-f04-el.svgg2606" transform="matrix(.52187 0 0 .52187 -7.8862 -205.17)"><path id="interpolate-f04-el.svgpath2534" d="m453.79 409.84c2.77 0-9.0817 24.761-17.95 41.72-4.0758 7.3606-7.255 12.91-7.6176 13.603-0.83381 1.5943-10.615-10.303-20.333-22.763-8.8975-11.501-17.313-23.409-18.214-24.71-0.55903-0.80742 6.3583-1.7889 15.812-2.8495 17.754-2.77 45.532-5 48.302-5" style="fill:#0cf;stroke-linejoin:round;stroke-width:7.757;stroke:#2e75ac" inkscape:connector-curvature="0"/><path id="interpolate-f04-el.svgpath2536" d="m387.15 407.84c5.54 0-1.7347 23.236-9.1248 40.6-3.3965 7.1132-6.2848 12.659-7.0099 14.045-1.6676 3.1886-11.765-5.4617-22.116-15.845-9.4088-9.5842-18.176-20.498-19.978-23.1-1.118-1.6148 4.2649-3.5778 12.143-5.6991 14.795-5.54 40.545-10 46.085-10" style="fill:#0cf;stroke-linejoin:round;stroke-width:7.757;stroke:#2e75ac" inkscape:connector-curvature="0"/><path id="interpolate-f04-el.svgpath2538" d="m320.52 405.84c8.31 0 5.6122 21.71-0.29984 39.48-2.7172 6.8657-5.3145 12.408-6.4022 14.488-2.5014 4.7829-12.915-0.62082-23.898-8.9278-9.9202-7.6674-19.039-17.587-21.742-21.491-1.6771-2.4223 2.1716-5.3667 8.4743-8.5486 11.836-8.31 35.558-15 43.868-15" style="fill:#0cf;stroke-linejoin:round;stroke-width:7.757;stroke:#2e75ac" inkscape:connector-curvature="0"/><path id="interpolate-f04-el.svgpath2540" d="m253.89 403.84c11.08 0 12.959 20.185 8.5251 38.36-2.0379 6.6183-4.3443 12.157-5.7944 14.93-3.3353 6.3772-14.065 4.2201-25.681-2.0102-10.432-5.7505-19.902-14.676-23.506-19.882-2.2361-3.2297 0.0782-7.1556 4.8053-11.398 8.8771-11.08 30.571-20 41.651-20" style="fill:#0cf;stroke-linejoin:round;stroke-width:7.757;stroke:#2e75ac" inkscape:connector-curvature="0"/><path id="interpolate-f04-el.svgpath2542" d="m187.26 401.84c13.85 0 20.306 18.66 17.35 37.24-1.3586 6.3708-3.374 11.906-5.1867 15.372-4.1691 7.9716-15.215 9.061-27.463 4.9075-10.943-3.8337-20.765-11.766-25.27-18.272-2.7952-4.0371-2.0152-8.9445 1.1362-14.248 5.918-13.85 25.584-25 39.434-25" style="fill:#0cf;stroke-linejoin:round;stroke-width:7.757;stroke:#2e75ac" inkscape:connector-curvature="0"/><path id="interpolate-f04-el.svgpath2544" d="m120.62 399.84c16.62 0 27.653 17.135 26.175 36.12-0.6793 6.1234-2.4038 11.656-4.579 15.815-5.0029 9.5659-16.365 13.902-29.246 11.825-11.454-1.9168-21.628-8.8551-27.034-16.663-3.3542-4.8445-4.1085-10.733-2.5328-17.097 2.959-16.62 20.597-30 37.217-30" style="fill:#0cf;stroke-linejoin:round;stroke-width:7.757;stroke:#2e75ac" inkscape:connector-curvature="0"/></g><path id="interpolate-f04-el.svgpath2546" d="m20.29 2.4488c10.119 0 18.266 8.1464 18.266 18.266 0 3.0665-0.74811 5.9518-2.0725 8.4842-3.046 5.8241-9.1404 9.7813-16.193 9.7813-6.2444 0-11.738-3.1022-15.029-7.8559-2.0422-2.9496-3.2366-6.535-3.2366-10.41 0-10.119 8.1464-18.266 18.266-18.266" style="fill:#0cf;stroke-linejoin:round;stroke-width:4.0482;stroke:#2e75ac" inkscape:connector-curvature="0"/><text id="interpolate-f04-el.svgtext838" x="-0.59277618" y="47.882343" style="fill:#000000;font-family:'Liberation Sans',Arial,sans-serif;font-size:6px;font-variant-caps:normal;font-variant-east-asian:normal;font-variant-ligatures:normal;font-variant-numeric:normal;line-height:1.25;stroke-width:1px" xml:space="preserve"><tspan id="interpolate-f04-el.svgtspan842" x="-0.59277618" y="47.882343" sodipodi:role="line">Εκθέτης: 0,0</tspan><tspan id="interpolate-f04-el.svgtspan840" x="-0.59277618" y="55.382343" sodipodi:role="line">Βήματα παρεμβολής: 6</tspan><tspan id="interpolate-f04-el.svgtspan844" x="-0.59277618" y="62.882343" sodipodi:role="line">Μέθοδος παρεμβολής: 2</tspan><tspan id="interpolate-f04-el.svgtspan846" x="-0.59277618" y="70.382339" sodipodi:role="line">Διπλασιασμός άκρου μονοπατιών: ασημείωτο</tspan><tspan id="interpolate-f04-el.svgtspan848" x="-0.59277618" y="77.882339" sodipodi:role="line">Μορφοποίηση παρεμβολής: ασημείωτη</tspan></text></g><rect id="idm82" x="20" y="859.47" width="300" height="1e3px" style="display:none"/><text style="font-family:Liberation Serif,Times New Roman,serif;font-size:8;line-height:133%;shape-inside:url(#idm82)">Όπως μπορεί να ιδωθεί από το πιο πάνω αποτέλεσμα, ο χώρος μεταξύ του κυκλικού μονοπατιού και του τριγωνικού μονοπατιού γέμισε με 6 μονοπάτια που προχωρούν προοδευτικά από το ένα μονοπάτι στο άλλο.</text><rect id="idm83" x="20" y="898.1" width="300" height="1e3px" style="display:none"/><text style="font-family:Liberation Serif,Times New Roman,serif;font-size:8;line-height:133%;shape-inside:url(#idm83)">Όταν χρησιμοποιείτε την επέκταση παρεμβολής σε δύο διαφορετικά μονοπάτια, η <tspan style="font-style:italic">θέση</tspan> του αρχικού κόμβου κάθε μονοπατιού είναι σημαντική. Για να βρείτε τον αρχικό κόμβο ενός μονοπατιού, επιλέξτε το μονοπάτι, έπειτα διαλέξτε το εργαλείο κόμβου, έτσι ώστε να φαίνονται οι κόμβοι και πατήστε <tspan style="font-weight:bold">TAB</tspan>. Ο πρώτος κόμβος που επιλέχτηκε είναι ο αρχικός κόμβος αυτού του μονοπατιού.</text><rect id="idm86" x="20" y="958.05" width="300" height="1e3px" style="display:none"/><text style="font-family:Liberation Serif,Times New Roman,serif;font-size:8;line-height:133%;shape-inside:url(#idm86)">Δείτε, την πιο κάτω εικόνα, που είναι ταυτόσημη με το προηγούμενο παράδειγμα, πέρα από τα σημεία κόμβων που εμφανίζονται. Ο κόμβος που είναι πράσινος σε κάθε μονοπάτι είναι ο αρχικός κόμβος.</text><g transform="translate(30.094 1004.9)"><path d="m20.262 2.0739c10.119 0 18.266 8.1464 18.266 18.266 0 10.119-8.1464 18.265-18.266 18.265-10.119 0-18.266-8.1464-18.266-18.265 0-10.119 8.1464-18.266 18.266-18.266z" style="fill:#0cf;stroke-linejoin:round;stroke-width:4.0482;stroke:#2e75ac" inkscape:connector-curvature="0" inkscape:export-filename="C:\Documents and Settings\ryan\Desktop\interpolate1.png" inkscape:export-xdpi="88.379997" inkscape:export-ydpi="88.379997"/><path d="m263.68 9.3801-18.266 29.225-18.266-29.225z" style="fill:#0cf;stroke-linejoin:round;stroke-width:4.0482;stroke:#2e75ac" inkscape:connector-curvature="0" inkscape:export-filename="C:\Documents and Settings\ryan\Desktop\interpolate1.png" inkscape:export-xdpi="88.379997" inkscape:export-ydpi="88.379997" sodipodi:nodetypes="cccc"/><rect transform="rotate(135.48)" x="-14.604" y="-16.968" width="2.9821" height="2.9821" style="fill:#0f0"/><rect transform="rotate(135.48)" x="-14.271" y="-43.997" width="2.9821" height="2.9821" style="fill:#ccc"/><rect transform="rotate(135.48)" x="10.895" y="-43.648" width="2.9821" height="2.9821" style="fill:#ccc"/><rect transform="rotate(135.48)" x="11.67" y="-17.746" width="2.9821" height="2.9821" style="fill:#ccc"/><rect transform="rotate(135.48)" x="-157.71" y="-168.8" width="2.9821" height="2.9821" style="fill:#ccc"/><rect transform="rotate(135.48)" x="-181.96" y="-192.64" width="2.9821" height="2.9821" style="fill:#0f0"/><rect transform="rotate(135.48)" x="-150.15" y="-200.55" width="2.9821" height="2.9821" style="fill:#ccc"/></g><rect id="idm91" x="20" y="1057.8" width="300" height="1e3px" style="display:none"/><text style="font-family:Liberation Serif,Times New Roman,serif;font-size:8;line-height:133%;shape-inside:url(#idm91)">Το προηγούμενο παράδειγμα (που εμφανίζεται πάλι πιο κάτω) έγινε με αυτούς τους κόμβους να είναι οι αρχικοί.</text><g transform="translate(30.004 1093.4)"><path d="m263.71 9.755s-8.5736 13.718-13.973 22.357c-2.4815 3.9705-4.2925 6.8681-4.2925 6.8681s-4.9394-7.903-9.681-15.49c-4.3765-7.0024-8.5846-13.735-8.5846-13.735h10.167 26.364" style="fill:#0cf;stroke-linejoin:round;stroke-width:4.0482;stroke:#2e75ac" inkscape:connector-curvature="0"/><g transform="matrix(.52187 0 0 .52187 -7.8862 -205.17)"><path d="m453.79 409.84c2.77 0-9.0817 24.761-17.95 41.72-4.0758 7.3606-7.255 12.91-7.6176 13.603-0.83381 1.5943-10.615-10.303-20.333-22.763-8.8975-11.501-17.313-23.409-18.214-24.71-0.55903-0.80742 6.3583-1.7889 15.812-2.8495 17.754-2.77 45.532-5 48.302-5" style="fill:#0cf;stroke-linejoin:round;stroke-width:7.757;stroke:#2e75ac" inkscape:connector-curvature="0"/><path d="m387.15 407.84c5.54 0-1.7347 23.236-9.1248 40.6-3.3965 7.1132-6.2848 12.659-7.0099 14.045-1.6676 3.1886-11.765-5.4617-22.116-15.845-9.4088-9.5842-18.176-20.498-19.978-23.1-1.118-1.6148 4.2649-3.5778 12.143-5.6991 14.795-5.54 40.545-10 46.085-10" style="fill:#0cf;stroke-linejoin:round;stroke-width:7.757;stroke:#2e75ac" inkscape:connector-curvature="0"/><path d="m320.52 405.84c8.31 0 5.6122 21.71-0.29984 39.48-2.7172 6.8657-5.3145 12.408-6.4022 14.488-2.5014 4.7829-12.915-0.62082-23.898-8.9278-9.9202-7.6674-19.039-17.587-21.742-21.491-1.6771-2.4223 2.1716-5.3667 8.4743-8.5486 11.836-8.31 35.558-15 43.868-15" style="fill:#0cf;stroke-linejoin:round;stroke-width:7.757;stroke:#2e75ac" inkscape:connector-curvature="0"/><path d="m253.89 403.84c11.08 0 12.959 20.185 8.5251 38.36-2.0379 6.6183-4.3443 12.157-5.7944 14.93-3.3353 6.3772-14.065 4.2201-25.681-2.0102-10.432-5.7505-19.902-14.676-23.506-19.882-2.2361-3.2297 0.0782-7.1556 4.8053-11.398 8.8771-11.08 30.571-20 41.651-20" style="fill:#0cf;stroke-linejoin:round;stroke-width:7.757;stroke:#2e75ac" inkscape:connector-curvature="0"/><path d="m187.26 401.84c13.85 0 20.306 18.66 17.35 37.24-1.3586 6.3708-3.374 11.906-5.1867 15.372-4.1691 7.9716-15.215 9.061-27.463 4.9075-10.943-3.8337-20.765-11.766-25.27-18.272-2.7952-4.0371-2.0152-8.9445 1.1362-14.248 5.918-13.85 25.584-25 39.434-25" style="fill:#0cf;stroke-linejoin:round;stroke-width:7.757;stroke:#2e75ac" inkscape:connector-curvature="0"/><path d="m120.62 399.84c16.62 0 27.653 17.135 26.175 36.12-0.6793 6.1234-2.4038 11.656-4.579 15.815-5.0029 9.5659-16.365 13.902-29.246 11.825-11.454-1.9168-21.628-8.8551-27.034-16.663-3.3542-4.8445-4.1085-10.733-2.5328-17.097 2.959-16.62 20.597-30 37.217-30" style="fill:#0cf;stroke-linejoin:round;stroke-width:7.757;stroke:#2e75ac" inkscape:connector-curvature="0"/></g><path d="m20.29 2.4488c10.119 0 18.266 8.1464 18.266 18.266 0 3.0665-0.74811 5.9518-2.0725 8.4842-3.046 5.8241-9.1404 9.7813-16.193 9.7813-6.2444 0-11.738-3.1022-15.029-7.8559-2.0422-2.9496-3.2366-6.535-3.2366-10.41 0-10.119 8.1464-18.266 18.266-18.266" style="fill:#0cf;stroke-linejoin:round;stroke-width:4.0482;stroke:#2e75ac" inkscape:connector-curvature="0"/><text x="-0.59277618" y="47.882343" style="fill:#000000;font-family:'Liberation Sans',Arial,sans-serif;font-size:6px;font-variant-caps:normal;font-variant-east-asian:normal;font-variant-ligatures:normal;font-variant-numeric:normal;line-height:1.25;stroke-width:1px" xml:space="preserve"><tspan x="-0.59277618" y="47.882343" sodipodi:role="line">Εκθέτης: 0,0</tspan><tspan x="-0.59277618" y="55.382343" sodipodi:role="line">Βήματα παρεμβολής: 6</tspan><tspan x="-0.59277618" y="62.882343" sodipodi:role="line">Μέθοδος παρεμβολής: 2</tspan><tspan x="-0.59277618" y="70.382339" sodipodi:role="line">Διπλασιασμός άκρου μονοπατιών: ασημείωτο</tspan><tspan x="-0.59277618" y="77.882339" sodipodi:role="line">Μορφοποίηση παρεμβολής: ασημείωτη</tspan></text></g><rect id="idm96" x="20" y="1184.9" width="300" height="1e3px" style="display:none"/><text style="font-family:Liberation Serif,Times New Roman,serif;font-size:8;line-height:133%;shape-inside:url(#idm96)">Τώρα, σημειώστε ότι οι αλλαγές στην παρεμβολή καταλήγουν όταν το τριγωνικό μονοπάτι αντανακλάται, ώστε ο αρχικός κόμβος να είναι σε διαφορετική θέση:</text><g transform="translate(30 1221.2)"><path d="m20.356 2.0242c10.119 0 18.266 8.1464 18.266 18.265 0 10.119-8.1464 18.266-18.266 18.266-10.119 0-18.266-8.1464-18.266-18.266 0-10.119 8.1464-18.265 18.266-18.265z" style="fill:#0cf;stroke-linejoin:round;stroke-width:4.0482;stroke:#2e75ac" inkscape:connector-curvature="0" inkscape:export-filename="C:\Documents and Settings\ryan\Desktop\interpolate1.png" inkscape:export-xdpi="88.379997" inkscape:export-ydpi="88.379997"/><path d="m227.24 9.3304 18.266 29.225 18.266-29.225z" style="fill:#0cf;stroke-linejoin:round;stroke-width:4.0482;stroke:#2e75ac" inkscape:connector-curvature="0" inkscape:export-filename="C:\Documents and Settings\ryan\Desktop\interpolate1.png" inkscape:export-xdpi="88.379997" inkscape:export-ydpi="88.379997" sodipodi:nodetypes="cccc"/><rect transform="rotate(135.48)" x="-14.706" y="-16.999" width="2.9821" height="2.9821" style="fill:#0f0"/><rect 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6.6183 2.706 12.157 1.2558 14.93-3.3353 6.3772-5.952 4.2201-9.7805-2.0102-3.2433-5.7505-5.8025-14.676-9.4063-19.882-2.2361-3.2297-7.1661-7.1556-11.893-11.398-8.8771-11.08-12.731-20-1.6508-20" style="fill:#0cf;stroke-linejoin:round;stroke-width:7.757;stroke:#2e75ac" inkscape:connector-curvature="0"/><path d="m280.52 519.98c8.31 0 24.388 21.71 30.3 39.48 2.7172 6.8657 4.0858 12.408 2.9982 14.488-2.5014 4.7829-2.0979-0.62082-2.6977-8.9278-0.33596-7.6674-0.23949-17.587-2.9423-21.491-1.6771-2.4223-7.4874-5.3667-13.79-8.5486-11.836-8.31-22.178-15-13.868-15" style="fill:#0cf;stroke-linejoin:round;stroke-width:7.757;stroke:#2e75ac" inkscape:connector-curvature="0"/><path d="m337.15 521.98c5.54 0 21.735 23.236 29.125 40.6 3.3965 7.1132 5.4656 12.659 4.7406 14.045-1.6676 3.1886 1.7563-5.4617 4.385-15.845 2.5714-9.5842 5.3235-20.498 3.5216-23.1-1.118-1.6148-7.8088-3.5778-15.687-5.6991-14.795-5.54-31.625-10-26.085-10" style="fill:#0cf;stroke-linejoin:round;stroke-width:7.757;stroke:#2e75ac" inkscape:connector-curvature="0"/><path d="m393.79 523.98c2.77 0 19.082 24.761 27.95 41.72 4.0758 7.3606 6.8455 12.91 6.4829 13.603-0.83381 1.5943 5.6105-10.303 11.468-22.763 5.4788-11.501 10.887-23.409 9.9856-24.71-0.55903-0.80742-8.1302-1.7889-17.584-2.8495-17.754-2.77-41.072-5-38.302-5" style="fill:#0cf;stroke-linejoin:round;stroke-width:7.757;stroke:#2e75ac" inkscape:connector-curvature="0"/><path d="m450.42 525.98s16.429 26.286 26.775 42.84c4.755 7.6081 8.2253 13.16 8.2253 13.16s9.4647-15.144 18.55-29.681c8.3862-13.418 16.45-26.319 16.45-26.319h-19.481-50.519" style="fill:#0cf;stroke-linejoin:round;stroke-width:7.757;stroke:#2e75ac" inkscape:connector-curvature="0"/></g></g><rect id="idm106" x="20" y="1340" width="300" height="1e3px" style="display:none"/><text style="fill:#000000;font-family:Liberation Sans,Arial,sans-serif;font-size:8;font-weight:bold;shape-inside:url(#idm106)">Μέθοδος παρεμβολής</text><rect id="idm107" x="20" y="1352.6" width="300" height="1e3px" style="display:none"/><text style="font-family:Liberation Serif,Times New Roman,serif;font-size:8;line-height:133%;shape-inside:url(#idm107)">Μία από τις παραμέτρους επέκτασης παρεμβολής είναι η μέθοδος επέκτασης. Υπάρχουν δύο υποστηριζόμενες μέθοδοι παρεμβολής και διαφέρουν στον τρόπο που υπολογίζουν τις καμπύλες των νέων σχημάτων. Οι επιλογές είναι είτε μέθοδος παρεμβολής 1 ή 2.</text><rect id="idm108" x="20" y="1391.3" width="300" height="1e3px" style="display:none"/><text style="font-family:Liberation Serif,Times New Roman,serif;font-size:8;line-height:133%;shape-inside:url(#idm108)">In the examples above, we used Interpolation Method 2, and the result was: </text><g transform="translate(30 1416.5)"><path d="m263.71 9.3346s-8.5736 13.718-13.973 22.357c-2.4815 3.9705-4.2925 6.8681-4.2925 6.8681s-4.9394-7.903-9.681-15.49c-4.3765-7.0024-8.5846-13.735-8.5846-13.735h10.167 26.364" style="fill:#0cf;stroke-linejoin:round;stroke-width:4.0482;stroke:#2e75ac" inkscape:connector-curvature="0"/><g transform="matrix(.52187 0 0 .52187 -7.8862 -205.59)"><path d="m453.79 409.84c2.77 0-9.0817 24.761-17.95 41.72-4.0758 7.3606-7.255 12.91-7.6176 13.603-0.83381 1.5943-10.615-10.303-20.333-22.763-8.8975-11.501-17.313-23.409-18.214-24.71-0.55903-0.80742 6.3583-1.7889 15.812-2.8495 17.754-2.77 45.532-5 48.302-5" 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4.2201-25.681-2.0102-10.432-5.7505-19.902-14.676-23.506-19.882-2.2361-3.2297 0.0782-7.1556 4.8053-11.398 8.8771-11.08 30.571-20 41.651-20" style="fill:#0cf;stroke-linejoin:round;stroke-width:7.757;stroke:#2e75ac" inkscape:connector-curvature="0"/><path d="m187.26 401.84c13.85 0 20.306 18.66 17.35 37.24-1.3586 6.3708-3.374 11.906-5.1867 15.372-4.1691 7.9716-15.215 9.061-27.463 4.9075-10.943-3.8337-20.765-11.766-25.27-18.272-2.7952-4.0371-2.0152-8.9445 1.1362-14.248 5.918-13.85 25.584-25 39.434-25" style="fill:#0cf;stroke-linejoin:round;stroke-width:7.757;stroke:#2e75ac" inkscape:connector-curvature="0"/><path d="m120.62 399.84c16.62 0 27.653 17.135 26.175 36.12-0.6793 6.1234-2.4038 11.656-4.579 15.815-5.0029 9.5659-16.365 13.902-29.246 11.825-11.454-1.9168-21.628-8.8551-27.034-16.663-3.3542-4.8445-4.1085-10.733-2.5328-17.097 2.959-16.62 20.597-30 37.217-30" style="fill:#0cf;stroke-linejoin:round;stroke-width:7.757;stroke:#2e75ac" inkscape:connector-curvature="0"/></g><path d="m20.29 2.0284c10.119 0 18.266 8.1464 18.266 18.266 0 3.0665-0.74811 5.9518-2.0725 8.4842-3.046 5.8241-9.1404 9.7813-16.193 9.7813-6.2444 0-11.738-3.1022-15.029-7.8559-2.0422-2.9496-3.2366-6.535-3.2366-10.41 0-10.119 8.1464-18.266 18.266-18.266" style="fill:#0cf;stroke-linejoin:round;stroke-width:4.0482;stroke:#2e75ac" inkscape:connector-curvature="0"/></g><rect id="idm113" x="20" y="1469.1" width="300" height="1e3px" style="display:none"/><text style="font-family:Liberation Serif,Times New Roman,serif;font-size:8;line-height:133%;shape-inside:url(#idm113)">Now compare this to Interpolation Method 1: </text><g transform="translate(10.722 1478)"><path d="m39.568 18.382c10.119 0 18.266 8.1464 18.266 18.266 0 10.119-8.1464 18.265-18.266 18.265-10.119 0-18.266-8.1464-18.266-18.265 0-10.119 8.1464-18.266 18.266-18.266z" style="fill:#0cf;stroke-linejoin:round;stroke-width:4.0482;stroke:#2e75ac" inkscape:connector-curvature="0" inkscape:export-filename="C:\Documents and Settings\ryan\Desktop\interpolate1.png" inkscape:export-xdpi="88.379997" inkscape:export-ydpi="88.379997"/><path d="m282.98 25.689-18.266 29.225-18.266-29.225z" style="fill:#0cf;stroke-linejoin:round;stroke-width:4.0482;stroke:#2e75ac" inkscape:connector-curvature="0" inkscape:export-filename="C:\Documents and Settings\ryan\Desktop\interpolate1.png" inkscape:export-xdpi="88.379997" inkscape:export-ydpi="88.379997" sodipodi:nodetypes="cccc"/><g transform="matrix(.52187 0 0 .52187 10.865 -181.24)"><path d="m121.63 384.51c16.62 0 25 21.38 25 38 0 16.62-18.38 22-35 22-16.62 0-27.5-13.38-25-30 2.5-16.62 18.38-30 35-30" style="fill:#0cf;stroke-linejoin:round;stroke-width:7.757;stroke:#2e75ac" inkscape:connector-curvature="0"/><path d="m188.27 386.51c13.85 0 15 27.15 15 41 0 13.85-21.15 9-35 9s-20-11.15-15-25c5-13.85 21.15-25 35-25" style="fill:#0cf;stroke-linejoin:round;stroke-width:7.757;stroke:#2e75ac" inkscape:connector-curvature="0"/><path d="m254.9 388.51c11.08 0 5 32.92 5 44 0 11.08-23.92-4-35-4s-12.5-8.92-5-20c7.5-11.08 23.92-20 35-20" style="fill:#0cf;stroke-linejoin:round;stroke-width:7.757;stroke:#2e75ac" inkscape:connector-curvature="0"/><path d="m321.53 390.51c8.31 0-5 38.69-5 47s-26.69-17-35-17-5-6.69 5-15 26.69-15 35-15" style="fill:#0cf;stroke-linejoin:round;stroke-width:7.757;stroke:#2e75ac" inkscape:connector-curvature="0"/><path d="m388.16 392.51c5.54 0-15 44.46-15 50s-29.46-30-35-30 2.5-4.46 15-10 29.46-10 35-10" style="fill:#0cf;stroke-linejoin:round;stroke-width:7.757;stroke:#2e75ac" inkscape:connector-curvature="0"/><path d="m454.8 394.51c2.77 0-25 50.23-25 53s-32.23-43-35-43 10-2.23 25-5 32.23-5 35-5" style="fill:#0cf;stroke-linejoin:round;stroke-width:7.757;stroke:#2e75ac" inkscape:connector-curvature="0"/></g></g><rect id="idm118" x="20" y="1546.9" width="300" height="1e3px" style="display:none"/><text style="font-family:Liberation Serif,Times New Roman,serif;font-size:8;line-height:133%;shape-inside:url(#idm118)">Οι διαφορές στον υπολογισμό των αριθμών αυτών των μεθόδων είναι πέρα από το σκοπό αυτού του εγγράφου, έτσι απλά δοκιμάστε και τις δύο και χρησιμοποιήστε όποια σας δίνει το καλύτερο αποτέλεσμα στις προθέσεις σας.</text><rect id="idm120" x="20" y="1591" width="300" height="1e3px" style="display:none"/><text style="fill:#000000;font-family:Liberation Sans,Arial,sans-serif;font-size:8;font-weight:bold;shape-inside:url(#idm120)">Εκθέτης</text><rect id="idm121" x="20" y="1603.5" width="300" height="1e3px" style="display:none"/><text style="font-family:Liberation Serif,Times New Roman,serif;font-size:8;line-height:133%;shape-inside:url(#idm121)">Η <tspan style="font-style:italic">εκθετική παράμετρος</tspan> ελέγχει το διάκενο μεταξύ βημάτων της παρεμβολής. Ένας εκθέτης 0 κάνει το διάκενο μεταξύ των αντιγράφων ομοιόμορφο.</text><rect id="idm123" x="20" y="1631.5" width="300" height="1e3px" style="display:none"/><text style="font-family:Liberation Serif,Times New Roman,serif;font-size:8;line-height:133%;shape-inside:url(#idm123)">Ιδού το αποτέλεσμα ενός βασικού παραδείγματος με εκθέτη 0.</text><g transform="translate(30.004 1656.8)"><path d="m247.6 27.441h-10.653l-5.3267-9.2261 5.3267-9.2261h10.653l5.3267 9.2261z" style="fill:#0f0;stroke-linejoin:round;stroke-width:.86884;stroke:#17a500" inkscape:connector-curvature="0"/><path d="m22.999 28.619s-3.4902-3.2745-3.621-3.2745c-0.06542 0-0.78972 4.8295-0.8715 4.8295-0.08177 0-2.3935-4.1658-2.4807-4.1658s-2.2831 4.3929-2.3649 4.3929c-0.08177 0-0.98642-4.6493-1.0518-4.6493-0.13084 0-3.581 3.5263-3.581 3.5263s0.60532-4.7533 0.5399-4.8666c-0.032709-0.0566-4.3589 2.1917-4.3998 2.1209s1.9782-4.3946 1.9346-4.4701c-0.043615-0.0756-4.8806 0.725-4.9215 0.6542s3.1954-3.5399 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Roman,serif;font-size:8;line-height:133%;shape-inside:url(#idm143)">Όταν ασχολείσθε με εκθέτες στη επέκταση παρεμβολής, η <tspan style="font-style:italic">σειρά</tspan> που επιλέγετε τα αντικείμενα είναι σημαντική. Στα πιο πάνω παραδείγματα, το αστεροειδές μονοπάτι στα αριστερά επιλέχτηκε πρώτο και το εξαγωνικό μονοπάτι στα δεξιά επιλέχτηκε δεύτερο.</text><rect id="idm145" x="20" y="1979.8" width="300" height="1e3px" style="display:none"/><text style="font-family:Liberation Serif,Times New Roman,serif;font-size:8;line-height:133%;shape-inside:url(#idm145)">View the result when the path on the right was selected first. 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style="fill:#0f0;stroke-linejoin:round;stroke-width:1.5267;stroke:#17a500" inkscape:connector-curvature="0"/></g></g><rect id="idm151" x="20" y="2062.4" width="300" height="1e3px" style="display:none"/><text style="fill:#000000;font-family:Liberation Sans,Arial,sans-serif;font-size:8;font-weight:bold;shape-inside:url(#idm151)">Διπλασιασμός τελικών μονοπατιών</text><rect id="idm152" x="20" y="2075" width="300" height="1e3px" style="display:none"/><text style="font-family:Liberation Serif,Times New Roman,serif;font-size:8;line-height:133%;shape-inside:url(#idm152)">Αυτή η παράμετρος καθορίζει εάν η ομάδα των μονοπατιών που δημιουργήθηκε με την επέκταση <tspan style="font-style:italic">περιέχει ένα αντίγραφο</tspan> των αρχικών μονοπατιών στα οποία εφαρμόστηκε η παρεμβολή.</text><rect id="idm155" x="20" y="2119" width="300" height="1e3px" style="display:none"/><text style="fill:#000000;font-family:Liberation Sans,Arial,sans-serif;font-size:8;font-weight:bold;shape-inside:url(#idm155)">Μορφοποίηση παρεμβολής</text><rect id="idm156" x="20" y="2131.7" width="300" height="1e3px" style="display:none"/><text style="font-family:Liberation Serif,Times New Roman,serif;font-size:8;line-height:133%;shape-inside:url(#idm156)">Αυτή η παράμετρος είναι μία έξυπνη συνάρτηση της επέκτασης παρεμβολής. Λέει στην επέκταση να προσπαθήσει να αλλάξει τη μορφοποίηση των μονοπατιών σε κάθε βήμα. Έτσι εάν το αρχικό και τελικό μονοπάτι έχουν διαφορετικό χρώμα, τα μονοπάτια που δημιουργούνται θα αλλάξουν σταδιακά επίσης.</text><rect id="idm157" x="20" y="2181" width="300" height="1e3px" style="display:none"/><text style="font-family:Liberation Serif,Times New Roman,serif;font-size:8;line-height:133%;shape-inside:url(#idm157)">Να ένα παράδειγμα όπου η συνάρτηση μορφοποίησης παρεμβολής χρησιμοποιείται στο γέμισμα ενός μονοπατιού:</text><g transform="translate(8.1885 2200)"><path d="m52.663 48.163c-2.9976 2.9047-3.5071-5.427-7.1207-3.1925-3.6849 2.2787 1.1326 7.9413-3.2277 8.4695-4.2758 0.518 1.5441-6.9599-2.6777-7.5296-4.3051-0.581-3.831 7.2721-7.9079 5.6902-3.9979-1.5513 4.5381-5.7159 1.6296-8.8711-2.9659-3.2174-6.2133 5.7226-8.4629 1.9619-2.206-3.6879 5.5681-2.5544 4.9588-6.6857-0.62133-4.2129-8.4029-0.204-8.0303-4.4441 0.36534-4.1581 8.0153 2.7473 9.9006-1.0625 1.9225-3.8849-6.9532-4.6723-4.2767-7.8973 2.6247-3.1626 4.6708 4.5784 8.3708 2.3642 3.773-2.2578-2.7067-7.438 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0.405-0.0914 0.6089-0.40084 1.8992-1.7462 1.9518-3.5153 1.5396-1.4565-0.3394-3.2004-1.5791-4.9409-2.3366-1.7944-0.781-3.5854-1.9053-5.0545-1.9377-1.2855-0.028-2.3246 0.2938-2.904 1.5861-0.22316 0.4751-0.32837 0.9347-0.33628 1.4226-0.0281 1.7324 1.1706 2.7166 2.6712 3.9625 1.3931 1.1566 3.0464 1.7664 4.2199 2.8034 1.5398 1.3606 2.2536 2.3275 0.46961 4.0562" style="fill:#f8ae00;stroke-linejoin:round;stroke-width:3.1036;stroke:#212121" inkscape:connector-curvature="0"/></g></g><rect id="idm173" x="20" y="2463.9" width="300" height="1e3px" style="display:none"/><text style="fill:#000000;font-family:Liberation Sans,Arial,sans-serif;font-size:8;font-weight:bold;shape-inside:url(#idm173)">Χρήση παρεμβολής για απομίμηση ανώμαλων διαβαθμίσεων</text><rect id="idm174" x="20" y="2476.6" width="300" height="1e3px" style="display:none"/><text style="font-family:Liberation Serif,Times New Roman,serif;font-size:8;line-height:133%;shape-inside:url(#idm174)">At the time when gradient meshes were not implemented in Inkscape, it was not possible to create a gradient other than linear (straight line) or radial (round). However, it could be faked using the Interpolate extension and Interpolate Style. A simple example follows — draw two lines of different strokes: </text><g transform="translate(31.084 2512.8)"><path d="m20 132.36 75-32.857 85.714 33.571 77.143-32.857" style="fill:none;stroke-width:5.5;stroke:#35b8ff" inkscape:connector-curvature="0"/><path d="m20 55.219 75-32.857 85.714 33.571 77.143-32.857" style="fill:none;stroke-width:5.5;stroke:#ffed35" inkscape:connector-curvature="0"/></g><rect id="idm179" x="20" y="2660.8" width="300" height="1e3px" style="display:none"/><text style="font-family:Liberation Serif,Times New Roman,serif;font-size:8;line-height:133%;shape-inside:url(#idm179)">Και παρεμβολή μεταξύ των δύο γραμμών για δημιουργία της διαβάθμισης σας:</text><g transform="translate(31.084 2666.8)"><path d="m20 132.36 75-32.857 85.714 33.571 77.143-32.857" style="fill:none;stroke-width:5.5;stroke:#35b8ff" inkscape:connector-curvature="0"/><path d="m20 55.219 75-32.857 85.714 33.571 77.143-32.857" style="fill:none;stroke-width:5.5;stroke:#ffed35" inkscape:connector-curvature="0"/><path d="m20 59.757 75-32.857 85.714 33.571 77.143-32.857" style="fill:none;stroke-width:5.5;stroke:#f3e940" inkscape:connector-curvature="0"/><path d="m20 64.295 75-32.857 85.714 33.571 77.143-32.857" style="fill:none;stroke-width:5.5;stroke:#e7e64c" inkscape:connector-curvature="0"/><path d="m20 68.833 75-32.857 85.714 33.571 77.143-32.857" style="fill:none;stroke-width:5.5;stroke:#dbe358" inkscape:connector-curvature="0"/><path d="m20 73.371 75-32.857 85.714 33.571 77.143-32.857" style="fill:none;stroke-width:5.5;stroke:#cfe064" inkscape:connector-curvature="0"/><path d="m20 77.908 75-32.857 85.714 33.571 77.143-32.857" style="fill:none;stroke-width:5.5;stroke:#c3dd70" inkscape:connector-curvature="0"/><path d="m20 82.446 75-32.857 85.714 33.571 77.143-32.857" style="fill:none;stroke-width:5.5;stroke:#b7da7c" inkscape:connector-curvature="0"/><path d="m20 86.984 75-32.857 85.714 33.571 77.143-32.857" style="fill:none;stroke-width:5.5;stroke:#abd788" inkscape:connector-curvature="0"/><path d="m20 91.522 75-32.857 85.714 33.571 77.143-32.857" style="fill:none;stroke-width:5.5;stroke:#9fd494" inkscape:connector-curvature="0"/><path d="m20 96.06 75-32.857 85.714 33.571 77.143-32.857" style="fill:none;stroke-width:5.5;stroke:#94d09f" inkscape:connector-curvature="0"/><path d="m20 100.6 75-32.857 85.714 33.571 77.143-32.857" style="fill:none;stroke-width:5.5;stroke:#88cdab" inkscape:connector-curvature="0"/><path d="m20 105.14 75-32.857 85.714 33.571 77.143-32.857" style="fill:none;stroke-width:5.5;stroke:#7ccab7" inkscape:connector-curvature="0"/><path d="m20 109.67 75-32.857 85.714 33.571 77.143-32.857" style="fill:none;stroke-width:5.5;stroke:#70c7c3" inkscape:connector-curvature="0"/><path d="m20 114.21 75-32.857 85.714 33.571 77.143-32.857" style="fill:none;stroke-width:5.5;stroke:#64c4cf" inkscape:connector-curvature="0"/><path d="m20 118.75 75-32.857 85.714 33.571 77.143-32.857" style="fill:none;stroke-width:5.5;stroke:#58c1db" inkscape:connector-curvature="0"/><path d="m20 123.29 75-32.857 85.714 33.571 77.143-32.857" style="fill:none;stroke-width:5.5;stroke:#4cbee7" inkscape:connector-curvature="0"/><path d="m20 127.82 75-32.857 85.714 33.571 77.143-32.857" style="fill:none;stroke-width:5.5;stroke:#40bbf3" inkscape:connector-curvature="0"/></g><rect id="idm185" x="20" y="2820.2" width="300" height="1e3px" style="display:none"/><text style="fill:#000000;font-family:Liberation Sans,Arial,sans-serif;font-size:8;font-weight:bold;shape-inside:url(#idm185)">Συμπέρασμα</text><rect id="idm186" x="20" y="2832.8" width="300" height="1e3px" style="display:none"/><text style="font-family:Liberation Serif,Times New Roman,serif;font-size:8;line-height:133%;shape-inside:url(#idm186)">Όπως επιδεικνύεται πιο πάνω, η επέκταση παρεμβολής του Inkscape είναι ένα ισχυρό εργαλείο. Αυτό το μάθημα καλύπτει τα βασικά αυτής της επέκτασης, αλλά ο πειραματισμός είναι το κλειδί της παραπέρα εξερεύνησης της παρεμβολής.</text><use x="47" y="2907.3925" inkscape:label="icon-credits-authors" xlink:href="#icon-credits-authors"/><rect id="credits-authors" x="70" y="2901.4" width="230" height="1e3px" style="display:none"/><text style="fill:#999999;font-family:Liberation Sans,Arial,sans-serif;font-size:6;line-height:120%;shape-inside:url(#credits-authors);text-align:left">Josh Andler; Ryan Lerch; Colin Marquardt; Kris De Gussem; Nicolas Dufour; Sylvain Chiron; Gellért Gyuris</text><use x="47" y="2932.1853" inkscape:label="icon-credits-translators" xlink:href="#icon-credits-translators"/><rect id="credits-translators" x="70" y="2926.2" width="230" height="1e3px" style="display:none"/><text style="fill:#999999;font-family:Liberation Sans,Arial,sans-serif;font-size:6;line-height:120%;shape-inside:url(#credits-translators);text-align:left">Dimitris Spingos (Δημήτρης Σπίγγος) — 2011-2019</text><use x="47" y="2949.95092" inkscape:label="icon-credits-designer" xlink:href="#icon-credits-designer"/><rect id="credits-designer" x="70" y="2944" width="230" height="1e3px" style="display:none"/><text style="fill:#999999;font-family:Liberation Sans,Arial,sans-serif;font-size:6;line-height:120%;shape-inside:url(#credits-designer);text-align:left">Esteban Capella — 2019</text></g><defs><g id="footer-template" transform="translate(0 2791.5)"><defs><filter id="fe" x="-.0061708" y="-.0058384" width="1.0123" height="1.0117" color-interpolation-filters="sRGB"><feGaussianBlur stdDeviation="1.4349239"/></filter><linearGradient id="fp" x1="112.8" x2="359.44" y1="242.17" y2="-31.919" gradientTransform="matrix(.59867 0 0 .59867 -55.025 -211.88)" gradientUnits="userSpaceOnUse"><stop stop-color="#1ba2b1" stop-opacity=".60455" offset="0"/><stop stop-color="#168997" stop-opacity="0" offset="1"/></linearGradient><filter id="fw" color-interpolation-filters="sRGB"><feFlood 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